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Essential Calculus: Early Transcendentals (Stewart's Calculus Series)
Receiving his M.S. from Stanford University and his Ph.D. from the University of Toronto, James Stewart puts his mathematical background and experience to good use in his textbook Essential Calculus: Early Transcendentals (Stewart's Calculus Series), ISBN 9780495014287. This second edition utilizes a concise style to present foundational principles along...
Receiving his M.S. from Stanford University and his Ph.D. from the University of Toronto, James Stewart puts his mathematical background and experience to good use in his textbook Essential Calculus: Early Transcendentals (Stewart's Calculus Series), ISBN 9780495014287. This second edition utilizes a concise style to present foundational principles along with support for those principles through the inclusion of accurate definitions, detailed explanations, as well as practical problems. The brevity of this book is a positive attribute yet does not cut down on the amount of information covered within its pages. This book incorporates a contemporary flare with coverage of technology and the inclusion of material that promotes conceptual understanding. James Stewart utilizes 13 concise chapters to organize the contents of Essential Calculus: Early Transcendentals (Stewart's Calculus Series). Chapter 1 begins this text with a look at 'Functions and Limits' followed by chapter 2 presenting information on 'Derivatives.' Chapter 3 investigates 'Inverse Functions: Exponential, Logarithmic, and Inverse Trigonometric Functions' while chapter 4 delves into 'Applications of Differentiation.' 'Integrals' are the topic of choice in chapter 5 followed by the presentation of 'Techniques of Integration' in chapter 6 and 'Applications of Integration' in chapter 7. Chapter 8 investigates concepts of 'Series' while chapter 9 takes a look at 'Parametric Equations and Polar Coordinates' and chapter 10 discusses 'Vectors and the Geometry of Space.' Chapter 11 explores 'Partial Derivatives' followed by chapter 12 focusing on 'Multiple Integrals.' The concluding pages of this book are found in chapter 13 which is devoted to 'Vector Calculus.'
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